Hairy binary black holes in Einstein-Maxwell-dilaton theory and their effective-one-body description
Mohammed Khalil, Noah Sennett, Jan Steinhoff, Justin Vines, Alessandra, Buonanno

TL;DR
This paper models the dynamics of electrically charged, scalar-hairy binary black holes in Einstein-Maxwell-dilaton theory, deriving waveforms and effective-one-body Hamiltonians to aid gravitational wave detection and analysis.
Contribution
It introduces the first analytical models for binary black holes with scalar hair in EMd theory, including EOB Hamiltonians compatible with existing gravitational wave frameworks.
Findings
Derived equations for conservative and dissipative dynamics at next-to-leading order.
Computed gravitational waveforms and the number of useful cycles for LIGO detection.
Constructed two EOB Hamiltonians suitable for gravitational wave data analysis.
Abstract
In General Relativity and many modified theories of gravity, isolated black holes (BHs) cannot source massless scalar fields. Einstein-Maxwell-dilaton (EMd) theory is an exception: through couplings both to electromagnetism and (non-minimally) to gravity, a massless scalar field can be generated by an electrically charged BH. In this work, we analytically model the dynamics of binaries comprised of such scalar-charged ("hairy") BHs. While BHs are not expected to have substantial electric charge within the Standard Model of particle physics, nearly-extremally charged BHs could occur in models of minicharged dark matter and dark photons. We begin by studying the test-body limit for a binary BH in EMd theory, and we argue that only very compact binaries of nearly-extremally charged BHs can manifest non-perturbative phenomena similar to those found in certain scalar-tensor theories. Then,…
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